Гравитация Электро

Last modified by Alexey Popov on 2022/06/01 17:54

$\mathbf a = \frac{G}{H_0}\frac{M\, H_0}{R^2}$

$4\pi\frac{3}{2} \frac{G}{H_0} = \frac{r_n^3 \omega_n}{m_e}$

$\frac{G}{H_0} = \frac{1}{4\pi}\frac{2}{3} \frac{r_n^3 \omega_n}{m_e}$

$v_k^2 = G\frac{M_g}{R}$

$v_d^2= \frac{G}{r_n}\sqrt{M_g m_e}$

$v_t = v_k + v_d$

$v_t^2 = v_k^2 + v_d^2 + 2v_kv_d$

$v_t^2 = G\frac{M_g}{R} + \frac{G}{r_n}\sqrt{M_g m_e} + 2G\sqrt{\frac{M_g}{R}\frac{1}{r_n}\sqrt{M_g m_e}}$

$a_t = a_k + a_d$

$a_t = -G\frac{M_g}{R^2} - \frac{G}{r_n}\sqrt{M_g m_e}\frac{R^2}{R^2}$

$\nabla \cdot \mathbf a_t = -4\pi G\rho - 4\pi\frac{G}{r_n}\frac{d\sqrt{M_g m_e}}{dL}$

$\int \nabla \cdot \mathbf a_t dV= - 4\pi G\int\rho dV - 4\pi\frac{G}{r_n}\int\frac{d\sqrt{M_g m_e}}{dL}dV$

$\int \mathbf a_t \cdot dS = - 4\pi G\int\frac{dM_g}{dV} dV - 4\pi\frac{G}{r_n}\int\frac{d\sqrt{M_g m_e}}{dL}dV$

$v_d^4 = \frac{G^2}{r_n^2}M_gm_e$

$\mathbf a \cdot \mathbf a = \frac{G^2m_e}{r_n^2}\frac{M_g}{R^2}$

$\mathbf s = \nabla (\mathbf a \cdot \mathbf a) = \frac{G^2m_e}{r_n^2}\rho_g \mathbf l$

$\nabla \cdot \mathbf s = \Delta(\mathbf a \cdot \mathbf a) = \frac{G^2m_e}{r_n^2}\nabla \cdot \mathbf l\rho_g$

Tags:

Created by Alexey Popov on 2022/02/05 14:05

XWiki Debian 12.4